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Solve for a. Express your answer in simplest radical form if necessary. a=root(3)(115.3)*root(3)(115.3)*root(3)(115.3) Answer: a=

Solve for a a . Express your answer in simplest radical form if necessary.\newlinea=115.33⋅115.33⋅115.33 a=\sqrt[3]{115.3} \cdot \sqrt[3]{115.3} \cdot \sqrt[3]{115.3} \newlineAnswer: a= a=

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Simplify the product of two radical expressions having same variableright chevron icon

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Q. Solve for a a . Express your answer in simplest radical form if necessary.\newlinea=115.33⋅115.33⋅115.33 a=\sqrt[3]{115.3} \cdot \sqrt[3]{115.3} \cdot \sqrt[3]{115.3} \newlineAnswer: a= a=
  1. Write Expression: First, let's write down the expression we're trying to simplify. \newlinea=115.33×115.33×115.33a = \sqrt[3]{115.3} \times \sqrt[3]{115.3} \times \sqrt[3]{115.3}
  2. Apply Multiplication Rule: Now, we know that multiplying roots with the same index is the same as taking the root of the product of the numbers.\newlinea=115.3×115.3×115.33a = \sqrt[3]{115.3 \times 115.3 \times 115.3}
  3. Calculate Product: Let's multiply 115.3115.3 by itself three times.\newlinea=115.333a = \sqrt[3]{115.3^3}
  4. Recalculate Result: Calculating 115.33115.3^3 gives us the wrong number, let's try again.\newlinea=1536659.1973a = \sqrt[3]{1536659.197} <--- This is incorrect, let's fix it.

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